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      <title>Game Theory by Luke Tunstall</title>
      <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm</link>
      <description>Made with ♥</description>
      <language>en-us</language>
      <pubDate>2017-07-28 21:12:27 UTC</pubDate>
      <lastBuildDate>2017-07-28 21:55:16 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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         <author></author>
         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662903</link>
         <description><![CDATA[<div>To develop a strategy, the game must not have the factor of chance, be finite, and give perfect information. This will make it possible for a drawing or winning strategy</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:40:41 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662903</guid>
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         <title></title>
         <author></author>
         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662946</link>
         <description><![CDATA[<div>Trial and error can be a key factor to finding the solution, but mathematics is capable of finding it in a way where it's quite possibly more efficient.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:42:15 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662946</guid>
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         <title></title>
         <author></author>
         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662961</link>
         <description><![CDATA[<div>It can be very helpful to draw graphs when trying to come up with a winning strategy.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:42:49 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179662961</guid>
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         <author></author>
         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663013</link>
         <description><![CDATA[<div><a href="http://www.wikihow.com/Win-at-Tic-Tac-Toe">http://www.wikihow.com/Win-at-Tic-Tac-Toe</a>&nbsp;<br>This link gives an example of how to win tic tac toe by using many different attempts to find a way that works.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:45:08 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663013</guid>
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         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663090</link>
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&quot;,&quot;width&quot;:268}" 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" width="268" height="188"><figcaption class="caption"></figcaption></figure>This picture also shows a way to be able to derive a winning strategy.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:48:13 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663090</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663224</link>
         <description><![CDATA[<div>A frequent type of question is finding the minimum number of moves to find the goal.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-07-28 21:53:54 UTC</pubDate>
         <guid>https://padlet.com/luke_tunstall/b3ihb2inhbjm/wish/179663224</guid>
      </item>
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